Find an invertible matrix P and a matrix C of the form such that the matrix A has the form A. The eigenvalues of A are and with
corresponding eigenvectors and .
1 answer:
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Answer:
The result in standard form is:
Step-by-step explanation:
Dividing the values:
To find the real part, we divide 2.645 by 1.15. So
2.645/1.15 = 2.3
Finding the power:
Its a division, so we keep the base, and subtract the exponents. So
Result in standard form:
The result in standard form is: